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I say that a lot don;t I?

Yes. Don't worry though, it's endearing, not annoying. ^_^  


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Jeric, on 25 Sept 2014 - 6:09 PM, said:img-29563-1-img-29563-1-snapback.png


Any problem that you may experience on this site can be solved immediately if you simply throw Fluttershy into a wood chipper.   You can trust me on this, because I'm an administrator. Would I lie?

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I shall reign victorious!

Nope.

 

 

 

I had to... work
 


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Jeric, on 25 Sept 2014 - 6:09 PM, said:img-29563-1-img-29563-1-snapback.png


Any problem that you may experience on this site can be solved immediately if you simply throw Fluttershy into a wood chipper.   You can trust me on this, because I'm an administrator. Would I lie?

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I don't know what to post, so I'll just post this.

 

https://www.youtube.com/watch?v=078VM6JrpkQ

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Jeric, on 25 Sept 2014 - 6:09 PM, said:img-29563-1-img-29563-1-snapback.png


Any problem that you may experience on this site can be solved immediately if you simply throw Fluttershy into a wood chipper.   You can trust me on this, because I'm an administrator. Would I lie?

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You know what I hate? When desk ornaments block your screen...

Perks of having a laptop! I just sit on my throne all day, no desk required! 


My OCs:  Dividend YieldStormgiggle | Ask Me questions! | My Counting Game


 


Jeric, on 25 Sept 2014 - 6:09 PM, said:img-29563-1-img-29563-1-snapback.png


Any problem that you may experience on this site can be solved immediately if you simply throw Fluttershy into a wood chipper.   You can trust me on this, because I'm an administrator. Would I lie?

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img-3497024-1-hm16a.gif

That only works once.  :comeatus:


My OCs:  Dividend YieldStormgiggle | Ask Me questions! | My Counting Game


 


Jeric, on 25 Sept 2014 - 6:09 PM, said:img-29563-1-img-29563-1-snapback.png


Any problem that you may experience on this site can be solved immediately if you simply throw Fluttershy into a wood chipper.   You can trust me on this, because I'm an administrator. Would I lie?

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I'm more comfortable with a desktop though, I did use a desk with my laptop though as well.

Yeah, I can understand that. Those swively desk chairs are really comfortable, and sitting at a desk does have it's perks...


 

 

Things usually do. Did I mention Derpy would make a good villain?

Words of wisdom indeed! :icwudt:  


My OCs:  Dividend YieldStormgiggle | Ask Me questions! | My Counting Game


 


Jeric, on 25 Sept 2014 - 6:09 PM, said:img-29563-1-img-29563-1-snapback.png


Any problem that you may experience on this site can be solved immediately if you simply throw Fluttershy into a wood chipper.   You can trust me on this, because I'm an administrator. Would I lie?

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Those swively desk chairs are really comfortable

:comeatus:


 

 

sitting at a desk does have it's perks...

They do, I hate balancing both the tower and my two montiors as well as my mouse and keyboard on my lap


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:comeatus:

...But they don't have the awe inspiring grandeur of a good throne.


My OCs:  Dividend YieldStormgiggle | Ask Me questions! | My Counting Game


 


Jeric, on 25 Sept 2014 - 6:09 PM, said:img-29563-1-img-29563-1-snapback.png


Any problem that you may experience on this site can be solved immediately if you simply throw Fluttershy into a wood chipper.   You can trust me on this, because I'm an administrator. Would I lie?

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I hate balancing both the tower and my two montiors as well as my mouse and keyboard on my lap

Why would you have all that stuff on your lap!? Isn't that what your desk is for? 


My OCs:  Dividend YieldStormgiggle | Ask Me questions! | My Counting Game


 


Jeric, on 25 Sept 2014 - 6:09 PM, said:img-29563-1-img-29563-1-snapback.png


Any problem that you may experience on this site can be solved immediately if you simply throw Fluttershy into a wood chipper.   You can trust me on this, because I'm an administrator. Would I lie?

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Um 42..? Can I do it like this?

 

 ΔABF = ΔAEC. This is because, AE = ABAF = AC, and

∠BAF = ∠BAC + ∠CAF = ∠CAB + ∠BAE = ∠CAE.

ΔABF has base AF and the altitude from B equal to AC. Its area therefore equals half that of square on the side AC. On the other hand, ΔAEC has AE and the altitude from C equal to AM, where M is the point of intersection of AB with the line CL parallel to AE. Thus the area of ΔAEC equals half that of the rectangle AELM. Which says that the area AC² of the square on side AC equals the area of the rectangle AELM. The area BC² of the square on side BC equals that of rectangle BMLD. Finally, the two rectangles AELM and BMLD make up the square on the hypotenuse AB.

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I have a swivel throne B)

Like emperor palpatine?

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My OCs:  Dividend YieldStormgiggle | Ask Me questions! | My Counting Game


 


Jeric, on 25 Sept 2014 - 6:09 PM, said:img-29563-1-img-29563-1-snapback.png


Any problem that you may experience on this site can be solved immediately if you simply throw Fluttershy into a wood chipper.   You can trust me on this, because I'm an administrator. Would I lie?

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Why would you have all that stuff on your lap!? Isn't that what your desk is for? 

No, I was explaining why I do have them on my desk.

 

 

Like emperor palpatine?

Precisely.

[insert video here because I'm too lazy to find one]

Um 42..? Can I do it like this?

 

 ΔABF = ΔAEC. This is because, AE = ABAF = AC, and

∠BAF = ∠BAC + ∠CAF = ∠CAB + ∠BAE = ∠CAE.

ΔABF has base AF and the altitude from B equal to AC. Its area therefore equals half that of square on the side AC. On the other hand, ΔAEC has AE and the altitude from C equal to AM, where M is the point of intersection of AB with the line CL parallel to AE. Thus the area of ΔAEC equals half that of the rectangle AELM. Which says that the area AC² of the square on side AC equals the area of the rectangle AELM. The area BC² of the square on side BC equals that of rectangle BMLD. Finally, the two rectangles AELM and BMLD make up the square on the hypotenuse AB.

I have a 6 day weekend from school, please don't do this to me.


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No, I was explaining why I do have them on my desk.

Huh?  :adorkable:

 

 

 

Um 42..? Can I do it like this?    ΔABF = ΔAEC. This is because, AE = AB, AF = AC, and ∠BAF = ∠BAC + ∠CAF = ∠CAB + ∠BAE = ∠CAE. ΔABF has base AF and the altitude from B equal to AC. Its area therefore equals half that of square on the side AC. On the other hand, ΔAEC has AE and the altitude from C equal to AM, where M is the point of intersection of AB with the line CL parallel to AE. Thus the area of ΔAEC equals half that of the rectangle AELM. Which says that the area AC² of the square on side AC equals the area of the rectangle AELM. The area BC² of the square on side BC equals that of rectangle BMLD. Finally, the two rectangles AELM and BMLD make up the square on the hypotenuse AB.

That was a bit of a non sequitur...


My OCs:  Dividend YieldStormgiggle | Ask Me questions! | My Counting Game


 


Jeric, on 25 Sept 2014 - 6:09 PM, said:img-29563-1-img-29563-1-snapback.png


Any problem that you may experience on this site can be solved immediately if you simply throw Fluttershy into a wood chipper.   You can trust me on this, because I'm an administrator. Would I lie?

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